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Concavity Property of Minimal $$L^2$$ Integrals with Lebesgue Measurable Gain V–Fibrations Over Open Riemann Surfaces by Shijie Bao; Qi’an Guan; Zheng Yuan is a Mathematics article available to read on EtoBox.
What is Concavity Property of Minimal $$L^2$$ Integrals with Lebesgue Measurable Gain V–Fibrations Over Open Riemann Surfaces about?
In this article, we present characterizations of the concavity property of minimal L 2 integrals degenerating to linearity in the case of fibrations over open Riemann surfaces. As applications, we obtain characterizations of the holding of equality in optimal jets L 2 extension problem from fibers over analytic subsets to fibrations over open Riemann surfaces, which implies characterizations of the fibration versions of the equality parts of Suita conjecture and extended Suita conjecture.
Who reads Concavity Property of Minimal $$L^2$$ Integrals with Lebesgue Measurable Gain V–Fibrations Over Open Riemann Surfaces?
It is typically read by researchers, students, and practitioners in Mathematics.
- Author
- Shijie Bao; Qi’an Guan; Zheng Yuan
- Publisher
- Springer Science and Business Media LLC
- Published
- 2023
- Language
- EN
- Field
- Mathematics (Physical Sciences)